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- W4246183755 abstract "We show that if f is transcendental and meromorphic in the plane and $T(r,f) = o{(log r)^2}$, then f has infinitely many critical values. This is sharp. Further, we apply a result of Eremenko to show that if f is meromorphic of finite lower order in the plane and $N(r,1/ff'') = o(T(r,fâ /f))$, then $f(z) = exp (az + b)$ or $f(z) = {(az + b)^{ - n}}$ with a and b constants and n a positive integer." @default.
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- W4246183755 date "1995-06-01" @default.
- W4246183755 modified "2023-09-25" @default.
- W4246183755 title "On the Multiple Points of Certain Meromorphic Functions" @default.
- W4246183755 doi "https://doi.org/10.2307/2160992" @default.
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